DW EditShow pageOld revisionsBacklinksAdd to bookExport to PDFFold/unfold allBack to top This page is read only. You can view the source, but not change it. Ask your administrator if you think this is wrong. <wrap onlyprint>{{drawio>lab_electrical_engineering:namingtitle.svg}}</wrap> \\ ====== Experiment 6: Operational Amplifier II - Pulse Width Modulation ====== * Circuits on the breadboard * Integrator * Non-inverting Schmitt trigger * Triangle–square-wave generator * Pulse-width modulation and control of a DC motor <wrap #challenge-description> {{page>.:6_opamps_2:Challenge_description&nofooter}} </wrap> <wrap #nuggets> {{page>Rectangular-to-Triangle_Signal_Conversion_(Integrator)&nofooter}} {{page>Triangle-to-Rectangular_Conversion_(Schmitt_Trigger)&nofooter}} {{page>Combination_of_Integrator_and_Schmitt_Trigger_(Oscillator)&nofooter}} {{page>Duty_Cycle_Adjustment&nofooter}} {{page>LED_Brightness_Control_using_PWM&nofooter}} </wrap> ===== Preparation ===== For this experiment, you should be able to apply and explain the following concepts: - "golden rules" for the negatively feedback, idealized operational amplifier - deviating properties of the real operational amplifier (e.g., output swing range, slew rate) - output-voltage waveform $U_A$ of the inverting integrator (inverting integrator) for different input voltages $U_E$, e.g. - DC voltage - square-wave voltage - arbitrary voltage waveform - integration time constant of the inverting integrator - Schmitt trigger - difference in feedback compared to the inverting integrator - idealized relationship between $U_E$ and $U_A$ - idealized line diagram: $U_E$ and $U_A$ as a function of time - switching thresholds - threshold voltage - hysteresis - real behavior: output "in saturation" - structure of the triangle–square-wave generator CKG Edit